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OLAP & Data Mining

OLAP & Data Mining. CS561-Spring 2012 WPI, Mohamed eltabakh. Online Analytic Processing OLAP. OLAP. OLAP: Online Analytic Processing OLAP queries are complex queries that Touch large amounts of data Discover patterns and trends in the data

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OLAP & Data Mining

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  1. OLAP & Data Mining CS561-Spring 2012 WPI, Mohamed eltabakh

  2. Online Analytic Processing OLAP

  3. OLAP • OLAP: Online Analytic Processing • OLAP queries are complex queries that • Touch large amounts of data • Discover patterns and trends in the data • Typically expensive queries that take long time • Also called decision-support queries • In contrast to OLAP: • OLTP: Online Transaction Processing • OLTP queries are simple queries, e.g., over banking or airline systems • OLTP queries touch small amount of data for fast transactions

  4. OLTP vs.OLAP • On-Line Transaction Processing (OLTP): • technology used to perform updates on operational or transactional systems (e.g., point of sale systems) • On-Line Analytical Processing (OLAP): • technology used to perform complex analysis of the data in a data warehouse • OLAP is a category of software technology that enables analysts, managers, and executives to gain insight into data through fast, consistent, interactive access to a wide variety of possible views of information that has been transformed from raw data to reflect the dimensionality of the enterprise as understood by the user. • [source: OLAP Council: www.olapcouncil.org]

  5. OLAP and data warehouse

  6. OLAP and data warehouse • Typically, OLAP queries are executed over a separate copy of the working data • Over data warehouse • Data warehouse is periodically updated, e.g., overnight • OLAP queries tolerate such out-of-date gaps • Why run OLAP queries over data warehouse?? • Warehouse collects and combines data from multiple sources • Warehouse may organize the data in certain formats to support OLAP queries • OLAP queries are complex and touch large amounts of data • They may lock the database for long periods of time • Negatively affects all other OLTP transactions

  7. OLAP Architecture

  8. Example OLAP applications • Market Analysis • Find which items are frequently sold over the summer but not over winter? • Credit Card Companies • Given a new applicant, does (s)he a credit-worthy? • Need to check other similar applicants (age, gender, income, etc…) and observe how they perform, then do prediction for new applicant OLAP queries are also called “decision-support” queries

  9. Multi-dimensional view • Data is typically viewed as points in multi-dimensional space Location NY Items MA Raw data cubes (raw level without aggregation) CA 10 bread Orange juice 47 Typical OLAP applications have many dimensions 30 Milk 2%fat 12 Milk 1%fat Time 3/1 3/2 3/3 3/4

  10. Another Example

  11. Approaches for OLAP • Relational OLAP (ROLAP) • Multi-dimensional OLAP (MOLAP) • Hybrid OLAP (HOLAP) = ROLAP + MOLAP

  12. Relational OLAP: ROLAP • Data are stored in relational model (tables) • Special schema called Star Schema • One relation is the fact table, all the others are dimension tables Small tables Large table

  13. Cube vs. star schema Dimension tables describe the dimensions Data inside the cube are the fact records

  14. ROLAP: Extensions to DBMS • Schema design • Specialized scan, indexing and join techniques • Handling of aggregate views (querying and materialization) • Supporting query language extensions beyond SQL • Complex query processing and optimization • Data partitioning and parallelism

  15. Slicing & dicing Dicing Location by state • Dicing • how each dimension in the cube is divided • Different granularities • When building the data cube • Slicing • Selecting slices of the data cube to answer the OLAP query • When answering a query Dicing Time by day

  16. Slicing & dicing: Example 1 Dicing Slicing Slicing operation in ROLAP is basically: -- Selection conditions on some attributes (WHERE clause) + -- Group by and aggregation

  17. Slicing & dicing: Example 2

  18. Slicing & dicing: Example 3

  19. Drill-down & roll-up Roll-up (group by Region) Drill-down (Group by Nation)

  20. ROLAP: Drill-down & roll-up Drill-down Roll-up

  21. MOLAP • Unlike ROLAP, in MOLAP data are stored in special structures called “Data Cubes”(Array-bases storage) • Data cubes pre-compute and aggregate the data • Possibly several data cubes with different granularities • Data cubes are aggregated materialized views over the data • As long as the data does not change frequently, the overhead of data cubes is manageable Every week, every item category, every city Every day, every item, every city

  22. MOLAP: Cube operator Aggregation over the X,Y Aggregation over the Z axis Aggregation over the Y axis Raw-data (fact table) Aggregation over the X axis

  23. MOLAP & ROLAP • Commercial offerings of both types are available • In general, MOLAPis good for smaller warehouses and is optimized for canned queries • In general, ROLAPis more flexible and leverages relational technology • ROLAP May pay a performance penalty to realize flexibility

  24. OLTP vs. OLAP

  25. OLAP: Summary • OLAP stands for Online Analytic Processing and used in decision support systems • Usually runs on data warehouse • In contrast to OLTP, OLAP queries are complex, touch large amounts of data, try to discover patterns or trends in the data • OLAP Models • Relational (ROLAP): uses relational star schema • Multidimensional (MOLAP): uses data cubes

  26. Overview on Data Mining Techniques

  27. Data Mining vs. OLAP Data Mining is a combination of discovering techniques + prediction techniques

  28. Data Mining techniques • Clustering • Classification • Association Rules • Frequent Itemsets • Outlier Detection • ….

  29. Frequent itemset Mining • Very common problem in Market-Basket applications • Given a set of items I ={milk, bread, jelly, …} • Given a set of transactions where each transaction contains subset of items • t1 = {milk, bread, water} • t2 = {milk, nuts, butter, rice} What are the itemsets frequently sold together ?? % of transactions in which the itemset appears >= α

  30. Example • {Bread}  80% • {PeanutButter}  60% • {Bread, PeanutButter}  60% Assume α = 60%, what are the frequent itemsets called “Support” All frequent itemsets given α = 60%

  31. How to find frequent itemsets • Naïve Approach • Enumerate all possible itemsets and then count each one All possible itemsets of size 1 All possible itemsets of size 2 All possible itemsets of size 3 All possible itemsets of size 4

  32. Can we optimize?? • {Bread}  80% • {PeanutButter}  60% • {Bread, PeanutButter}  60% Assume α = 60%, what are the frequent itemsets called “Support” Property For itemset S={X, Y, Z, …} of size n to be frequent, all its subsets of size n-1 must be frequent as well

  33. Apriori Algorithm • Executes in scans, each scan has two phases • Given a list of candidate itemsets of size n, count their appearance and find frequent ones • From the frequent ones generate candidates of size n+1 (previous property must hold) • Start the algorithm where n =1, then repeat Use the property reduce the number of itemsets to check

  34. Apriori Example

  35. Apriori Example (cont’d)

  36. Data Mining techniques • Clustering • Classification • Association Rules • Frequent Itemsets • Outlier Detection • ….

  37. Association rules mining • What is the probability when a customer buys bread in a transaction, (s)he also buys milkin the same transaction? Implies? Bread ----------------------> milk Frequent itemsets cannot answer this question….But Association rules can General Form Association rule: x1, x2, …, xn  y1, y2, …ym Meaning: when the L.H.S appears (or occurs), the R.H.S also appears (or occurs) with certain probability Two measures for a given rule: 1- Support(L.H.S U R.H.S) > α 2- Confidence C = Support(L.H.S U R.H.S)/ Support(L.H.S)

  38. Example • Support of rule = support(Bread, PeanutButter) = 60% • Confidence of rule = support(Bread, PeanutButter)/support(Bread) = 75% Usually we search for rules: Support > α Confidence > β Rule: Bread  PeanutButter Rule: Bread, Jelly  PeanutButter • Support of rule = support(Bread, Jelly, PeanutButter) = 20% • Confidence of rule = support(Bread, Jelly, PeanutButter) /support(Bread, Jelly) = 100%

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